This note presents a universal condition for persistence in various systems, indicating a structural basis for evolution.
This note presents a domain-neutral condition governing system continuation. The Unified Admissibility Equation states that a system persists if and only if its generated state satisfies admissibility constraints. By formalizing continuation as a binary admissibility relation, the result unifies logical, geometric, and dynamical representations of persistence within a single structural criterion. The formulation operates prior to domain-specific laws and therefore provides a minimal universal validity condition for modeled evolution across physical, biological, computational, and formal systems.
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Andrew John Paton (2026) studied this question.
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